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For a given loading on a rectangular plain concrete beam with an overall depth of 500 mm, the compressive strain and tensile strain developed at the extreme fibers are of the same magnitude of 2.5 × 10-4. The curvature in the beam cross-section (in m-1, round off to 3 decimal places), is __________.
    Correct answer is '0.001'. Can you explain this answer?
    Verified Answer
    For a given loading on a rectangular plain concrete beam with an overa...

    Given, ∈ = ∈t = ∈c = 2.5x10-4
    y = 250 mm = 0.25 m
    As per flexure formula:

    ⇒  Curvature of beam cross-section
    ⇒ 
    = 0.001 m–1
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    For a given loading on a rectangular plain concrete beam with an overa...
    To determine the compressive and tensile strains at the extreme fibers, we need to use the formula:

    ε = (σ / E)

    Where:
    ε = strain
    σ = stress
    E = modulus of elasticity

    Since the compressive strain and tensile strain are of the same magnitude, we can assume that the stress developed at the extreme fibers in compression and tension are also of the same magnitude.

    Let's assume the stress developed at the extreme fibers is σ.

    For compression:
    ε_c = σ / E

    For tension:
    ε_t = -σ / E (negative sign indicates tension)

    Given that ε_c = ε_t = 2.5, we can equate the equations:

    2.5 = σ / E

    Solving for σ:

    σ = 2.5 * E

    Now, we need to find the modulus of elasticity (E) for concrete. The modulus of elasticity for concrete typically ranges from 24,000 to 40,000 MPa.

    Assuming E = 30,000 MPa, we can calculate the stress:

    σ = 2.5 * 30,000
    σ = 75,000 MPa

    Therefore, the compressive and tensile stresses at the extreme fibers are 75,000 MPa.

    Note: The given information does not specify the units for strain. Please make sure to use the appropriate units in calculations.
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    For a given loading on a rectangular plain concrete beam with an overall depth of 500 mm, the compressive strain and tensile strain developed at the extreme fibers are of the same magnitude of 2.5 × 10-4. The curvature in the beam cross-section (in m-1, round off to 3 decimal places), is __________.Correct answer is '0.001'. Can you explain this answer?
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